The angle between two tangents of a circle may be $0^{o}$ .

True

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False

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Solution

The correct option is B False
We've at a point on a circle only one tangent can be drawn.
The angle between two tangent will be $0^{o}$ only when two tangents co-insides. Which is impossible.
So the angle between two tangents of a circle can't be $0^{o}$ .

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Similar questions

Q. Question 4
The angle between two tangents to a circle may be

0^{\circ}

Q. Write True or False:

The angle between two tangents to a circle may be

0^{0}

Q. Two angles can have exactly five points in common.

True
False

Fill in the blanks:
(i) The common point of a tangent and the circle is called___
(ii)A circle may have___ parallel tangents.
(iii)A tangent to a circle intersects it in___ point(s).
(iv)A line intersecting a circle in two points is called a___
(v)The angle between tangent at a point on a circle and the radius through the points is___

Q. Fill in the blanks:
(i) The common point of a tangent and the circle is called ....... .
(ii) A circle may have ....... parallel tangents.
(iii) A tangent to a circle intersects in it ....... point(s).
(iv) A line intersecting a circle in two points is called a ....... .
(v) The angle between tangent at a point on a circle and the radius through the point is ....... .

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The angle between two tangents of a circle may be 0o.

The correct option is B FalseWe've at a point on a circle only one tangent can be drawn.The angle between two tangent will be 0o only when two tangents co-insides. Which is impossible.So the angle between two tangents of a circle can't be 0o.

The angle between two tangents of a circle may be $0^{o}$ .

The correct option is B False
We've at a point on a circle only one tangent can be drawn.
The angle between two tangent will be $0^{o}$ only when two tangents co-insides. Which is impossible.
So the angle between two tangents of a circle can't be $0^{o}$ .